Titlebook: Mathematical Biology; James D. Murray Textbook 19891st edition Springer-Verlag Berlin Heidelberg 1989 biomathematics.epidemiology.mathemat

Adams

书目名称Mathematical Biology影响因子(影响力)




书目名称Mathematical Biology影响因子(影响力)学科排名




书目名称Mathematical Biology网络公开度




书目名称Mathematical Biology网络公开度学科排名




书目名称Mathematical Biology被引频次




书目名称Mathematical Biology被引频次学科排名




书目名称Mathematical Biology年度引用




书目名称Mathematical Biology年度引用学科排名




书目名称Mathematical Biology读者反馈




书目名称Mathematical Biology读者反馈学科排名

警告

Discrete Population Models for a Single Species,hatsoever between successive generations and so population growth is in discrete steps. For primitive organisms these can be quite short in which case a continuous (in time) model may be a reasonable approximation. However, depending on the species the step lengths can vary widely. A year is common.

Insul岛

Continuous Models for Interacting Populations,akes for structurally complex communities. We consider here systems involving two or more species, concentrating particularly on 2-species systems. There are three main types of interaction. (i) If the growth rate of one population is decreased and the other increased the populations are in a . situ

reaching

滋养

Atrium

Biological Oscillators and Switches, way. Such systems concisely store the information and means of generating the mechanisms required for repetitive cellular reproduction, organisation, control and so on. To see how efficient they can be you need only compare the information storage efficiency per weight of the most advanced computer

高兴去去

Belousov-Zhabotinskii Reaction, journal editor), a translation of which has now appeared in the book edited by Field and Burger (1985). Eventually Belousov (1959) published a brief note in the obscure proceedings of a Russian medical meeting. He found oscillations in the ratio of concentrations of the catalyst in the oxidation of

Pert敏捷

Perturbed and Coupled Oscillators and Black Holes,an have on the subsequent oscillations. In his pioneering work on circadian rhythms in the 1960’s, A.T. Winfree asked this basic and deceptively simple question in a biological context in connection with his experimental work on the periodic emergence of the fruit fly, ., from their pupae. Since the

happiness

暂时过来

Oscillator Generated Wave Phenomena and Central Pattern Generators,ologiocal pattern formation extensively. In Chapters 11, 12 and 20 we shall see how diffusion effects, for example, can also generate travelling waves, which have been used to model the spread of pest outbreaks, travelling waves of chemical concentration, colonization of space by a population, spati